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# Bibliography

On Multitude

## Htabs

Type:

Manuscript

Title:

On Multitude

Id:

MS [R] 26

Year:

1897 [c.]

Keywords:

Mathematics, Logica Utens, Logica Docens, Collection, Sui Generis Relation, Indefinable Relation, Postulate, Axiom, Corollary, Dyadic Relation, Relate, Correlate, Negative Relation, Principle of Contradiction, Principle of Excluded Middle, Universal Quantification, Particular Quantification, Quantifier, Arithmetical Relation, Deductio Ad Absurdum, Algebra of Dyadic Relatives, General Algebra of Logic, Complementary Collection, Theorem, Problem, Universe of Discourse, Boolian Notation, Peircian Notation, Anonyman Notation, Quantification, Vagueness, Universally Quantified Index, Particularly Quantified Index

Language:

English

Peirce, C. S. (1897 [c.]).

*On Multitude*. MS [R] 26.The entry in BibTeX format.

author = "Charles S. Peirce",

title = "{On Multitude. MS [R] 26}",

year = 1897 [c.],

keywords = "Mathematics, Logica Utens, Logica Docens, Collection, Sui Generis Relation, Indefinable Relation, Postulate, Axiom, Corollary, Dyadic Relation, Relate, Correlate, Negative Relation, Principle of Contradiction, Principle of Excluded Middle, Universal Quantification, Particular Quantification, Quantifier, Arithmetical Relation, Deductio Ad Absurdum, Algebra of Dyadic Relatives, General Algebra of Logic, Complementary Collection, Theorem, Problem, Universe of Discourse, Boolian Notation, Peircian Notation, Anonyman Notation, Quantification, Vagueness, Universally Quantified Index, Particularly Quantified Index",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/manuscript/peirce-charles-s-1897-c-multitude-ms-r-26}"

}

title = "{On Multitude. MS [R] 26}",

year = 1897 [c.],

keywords = "Mathematics, Logica Utens, Logica Docens, Collection, Sui Generis Relation, Indefinable Relation, Postulate, Axiom, Corollary, Dyadic Relation, Relate, Correlate, Negative Relation, Principle of Contradiction, Principle of Excluded Middle, Universal Quantification, Particular Quantification, Quantifier, Arithmetical Relation, Deductio Ad Absurdum, Algebra of Dyadic Relatives, General Algebra of Logic, Complementary Collection, Theorem, Problem, Universe of Discourse, Boolian Notation, Peircian Notation, Anonyman Notation, Quantification, Vagueness, Universally Quantified Index, Particularly Quantified Index",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/manuscript/peirce-charles-s-1897-c-multitude-ms-r-26}"

}

Commens Dictionary entries from ‘On Multitude’

1897 [c.] | MS [R] 26:2
A |

1897 [c.] | MS [R] 26:8
A |

1897 [c.] | MS [R] 26:1
Mathematics is a study of exact hypotheses, in so far as consequences can be deduced from them. To limit mathematics to the deduction of those consequences would be to separate from it some of the greatest of the achievements of modern mathematicians, – achievements which nobody but mathematicians could have performed, – such as the formation of the idea of the system of imaginaries, and of the idea of Riemann surfaces. It must be allowed, therefore, that the formation of the hypotheses is a part of the business of mathematics. |